The volume spectrum of hyperbolic 4-manifolds.
Ratcliffe, John G., Tschantz, Steven T. (2000)
Experimental Mathematics
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Displaying similar documents to “The smallest hyperbolic 6-manifolds.”
The volume spectrum of hyperbolic 4-manifolds.
Proportionality principle for cusped manifolds
Thilo Kuessner (2007)
Archivum Mathematicum
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We give a short proof of the proportionality principle for cusped hyperbolic manifolds.
Small hyperbolic 3-manifolds with geodesic boundary.
Frigerio, Roberto, Martelli, Bruno, Petronio, Carlo (2004)
Experimental Mathematics
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Traces, lengths, axes and commensurability
Alan W. Reid (2014)
Annales de la faculté des sciences de Toulouse Mathématiques
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The focus of this paper are questions related to how various geometric and analytical properties of hyperbolic 3-manifolds determine the commensurability class of such manifolds. The paper is for the large part a survey of recent work.
The Stable Topological-hyperbolic Space Form Problem for Complete Manifolds of Finite Volume.
W.C. Hsiang, F.T. Farrell (1982)
Inventiones mathematicae
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A short introduction to shadows of 4-manifolds
Francesco Costantino (2005)
Fundamenta Mathematicae
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We give a self-contained introduction to the theory of shadows as a tool to study smooth 3-manifolds and 4-manifolds. The goal of the present paper is twofold: on the one hand, it is intended to be a shortcut to a basic use of the theory of shadows, on the other hand it gives a sketchy overview of some of the most recent results on shadows. No original result is proved here and most of the details of the proofs are left out.
Folding on the Cartesian product of manifolds and their fundamental group.
El-Ghoul, M., El-Ahmady, A.E., Abu-Saleem, M. (2007)
APPS. Applied Sciences
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Two criteria thrusting simple connectedness on manifolds
P. H. Doyle (1974)
Colloquium Mathematicae
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A Note on Hyperbolic 3-Manifolds of the Same Volume.
B. Zimmermann (1994)
Monatshefte für Mathematik
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Generalized invexity on differentiable manifolds.
Pripoae, Cristina Liliana, Pripoae, Gabriel Teodor (2005)
Balkan Journal of Geometry and its Applications (BJGA)
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Splitting homomorphisms and bounded 3-manifolds
Lloyd G. Roeling (1976)
Colloquium Mathematicae
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On Compact Complex Manifolds with Finite Automorphism Group
Konrad Czaja (2005)
Bulletin of the Polish Academy of Sciences. Mathematics
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It is known that compact complex manifolds of general type and Kobayashi hyperbolic manifolds have finite automorphism groups. We give criteria for finiteness of the automorphism group of a compact complex manifold which allow us to produce large classes of compact complex manifolds with finite automorphism group but which are neither of general type nor Kobayashi hyperbolic.